2007
DOI: 10.1134/s1560090407010058
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Energy dissipation and modulus defect in heterogeneous systems based on flexible-chain linear polymers

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Cited by 13 publications
(6 citation statements)
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“…The PVC-MWCNT complex formed a donor-acceptor conjunction on interface of the polymer-nanotube phase. The interaction of polymer macromolecules and nanotubes is defined by the presence of a monomer PVC unit with a Cl atom as electron donor, CNT as acceptors, and a high value of affinity energy to electrons [27]. In a monomer PVC unit a Cl atom occupies more than half of the weight and therefore its interaction with the active centre on a nanotube surface should lead to growth of Young's and shift modulus.…”
Section: Microhardness Of Radiation-modified Pvc-mwcnt Nanocompositesmentioning
confidence: 99%
“…The PVC-MWCNT complex formed a donor-acceptor conjunction on interface of the polymer-nanotube phase. The interaction of polymer macromolecules and nanotubes is defined by the presence of a monomer PVC unit with a Cl atom as electron donor, CNT as acceptors, and a high value of affinity energy to electrons [27]. In a monomer PVC unit a Cl atom occupies more than half of the weight and therefore its interaction with the active centre on a nanotube surface should lead to growth of Young's and shift modulus.…”
Section: Microhardness Of Radiation-modified Pvc-mwcnt Nanocompositesmentioning
confidence: 99%
“…There are several forms of it, such as infrared interaction (the photon gives rise to a transverse optical phonon) [8], optical interaction (photon scattering in the region of optical frequency interval) [9], x-ray interaction (structural x-ray scattering) [1], γ radiation [21], neutron interaction [18], and others [31]. In these cases the unusual behavior of polymers manifests itself in the fact that the structural elements of a substance can be excited in a certain region of actions of energy fields [29]. This can substantially change the heat conduction of a material [22].…”
mentioning
confidence: 99%
“…The intensity of their local (at T < T v ) and segmental (at T > T v ) mobility increases; this leads to a growth in the value of phonon "thermal pressure," which is compensated by the grown internal pressure due to the forces of inter-and intramolecular interaction. It has been established [29] that the "thermal pressure" of phonons decreases as the free volume grows, i.e., it is in proportion to V −1 , and the equilibrium of the system is realized due to its elastic reaction to the energy action. Consequently, the growth in the free volume [17] owing to the decrease in the forces of interaction between structural elements, as the temperature grows, leads to a change in the internal pressure, the phonon pressure, and hence in λ 2 = f(T).…”
mentioning
confidence: 99%
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